We consider order statistics to model the statistical nature of multiuser/multiband diversity in the OFDMA system.
When we consider order m > 0 Markov models, the numerical approximations done on the iterate power of the transition matrix lead to some errors.
In table 6 we can see that for p-values larger than 10-300 the results given by both methods are exactly the same when we consider order 0 Markov models.
The number of configurations we consider disordered is higher than the number of configurations we consider ordered.
In this article, we consider ordered metric spaces concerning generalized distance and prove some fixed point theorems in these spaces.
Let gm and gf denote the unordered genotypes in the mother and father, while for now we consider ordered (maternal/paternal) genotypes for the child (i.e. we distinguish between gc = 12 and gc = 21).
Nevertheless, since IGM in engineering applications mostly utilize second or third order polynomials, in this study we considered polynomial order up to p = 4.
4.1, we assume a considering order priority.
The frequency of recombination presented here may be an underestimation because we do not consider order inversions as a signal of recombination.
